Which of the Following Cumulative Frequency Distribution Corresponds to the Given

question 113

Multiple Choice

Which of the following cumulative frequency distribution corresponds to the given frequency distribution? $\begin{array}{r|c}\text { Weight (oz) } & \begin{array}{l}\text { Number } \\\text { of Stones }\end{array} \\\hline 1.2-1.6 & 5 \\1.7-2.1 & 2 \\2.2-2.6 & 5 \\2.7-3.1 & 5 \\3.2-3.6 & 13\end{array}$

• A)
• \(\begin{array}{c|c}
• \text { Weight (oz) } & \begin{array}{c}
• \text { Cumulative } \\
• \text { Frequency }
• \end{array} \\
• \hline \text { Less than 1.7 } & 5 \\
• \text { Less than 2.2 } & 7 \\
• \text { Less than } 2.7 & 12 \\
• \text { Less than } 3.2 & 17 \\
• \text { Less than } 3.7 & 30
• \end{array}\)
• B)
• \(\begin{array}{c|c}
• \text { Weight (oz) } & \begin{array}{c}
• \text { Cumulative } \\
• \text { Frequency }
• \end{array} \\
• \hline \text { Less than 1.7 } & 5 \\
• \text { Less than 2.2 } & 7 \\
• \text { Less than } 2.7 & 12 \\
• \text { Less than } 3.2 & 17 \\
• \text { Less than } 3.7 & 28
• \end{array}\)
• C)
• \(\begin{array}{c|c}
• & \text { Cumulative } \\
• \text { Weight (oz) } & \text { Frequency } \\
• \hline \text { Less than } 2.2 & 7 \\
• \text { Less than } 3.2 & 17 \\
• \text { Less than } 3.7 & 30
• \end{array}\)
• D)
• \(\begin{array}{r|c}
• & \text { Cumulative } \\
• \text { Weight (oz) } & \text { Frequency } \\
• \hline 1.2-1.6 & 5 \\
• 1.7-2.1 & 7 \\
• 2.2-2.6 & 12 \\
• 2.7-3.1 & 17 \\
• 3.2-3.6 & 30 \\
• \hline
• \end{array}\)

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Definitions:

Production Possibilities Frontier

A graphical representation that shows the maximum combination of goods and services that can be produced with a fixed amount of resources.

Rate Of Trade-off

The rate at which one factor must be decreased in order to increase another factor, commonly used in the context of opportunity cost.

Resources

Assets or inputs used in the production of goods and services, such as labor, capital, and natural resources.

Opportunity Cost

The loss incurred by rejecting the immediate best alternative when arriving at a decision.